A finite group acting on the moduli space of K3 surfaces

Mathematics – Algebraic Geometry

Scientific paper

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10 pages, major revisions, final version to appear in Trans. Amer. Math. Soc

Scientific paper

We consider the natural action of a finite group on the moduli space of
polarized K3 surfaces which induces a duality defined by Mukai for surfaces of
this type. We show that the group permutes polarized Fourier-Mukai partners of
polarized K3 surfaces and we study the divisors in the fixed loci of the
elements of this finite group.

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